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Works cited by this work

53 works

Work: Central extensions of filiform Zinbiel algebras

  1. The variety of dual mock-Lie algebras

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  2. Untitled

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  4. p -Filiform Zinbiel algebras

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  5. The Variety of Nilpotent Tortkara Algebras

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  6. Untitled

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  7. The Algebraic and Geometric Classification of Nilpotent Assosymmetric Algebras

    Н. З. Исмаилов, Ivan Kaygorodov, Farukh Mashurov

    Article20205 citations
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  8. Identities of dual Leibniz algebras

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  9. Degenerations of nilpotent algebras

    Amir Fernández Ouaridi, Ivan Kaygorodov, Mykola Khrypchenko +1

    Preprint20214 citations
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  10. Naturally graded Zinbiel algebras with nilindex<mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" altimg="si1.gif" overflow="scroll"><mml:mi>n</mml:mi><mml:mo>−</mml:mo><mml:mn>3</mml:mn></mml:math>

    J. Q. Adashev, L.M. Camacho, S. Gómez-Vidal +1

    ArticleAdvanced Topics in AlgebraLinear Algebra and its Applications20133 citations
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  11. One-generated nilpotent Novikov algebras

    L.M. Camacho, I. A. Karimjanov, Ivan Kaygorodov +1

    ArticleAdvanced Topics in AlgebraidUS (Universidad de Sevilla)20213 citations
    ABI

  12. Untitled

    Other3 citations
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  13. Classification of Naturally Graded Zinbiel Algebras with Characteristic Sequence Equal to (n–p, p)

    J. Q. Adashev, M. Ladra, B. A. Omirov

    ArticleAlgebraic structures and combinatorial modelsUkrainian Mathematical Journal20193 citations
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  14. The algebraic classification of nilpotent Tortkara algebras

    Ilya Gorshkov, Ivan Kaygorodov, Mykola Khrypchenko

    Article20203 citations
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  15. The geometric classification of nilpotent Tortkara algebras

    Ilya Gorshkov, Ivan Kaygorodov, Mykola Khrypchenko

    Article20202 citations
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  16. Classi cations of some classes of Zinbiel algebras

    J. Q. Adashev, Abror Khudoyberdiyev

    ArticleAdvanced Topics in AlgebraJournal of Generalized Lie Theory and Applications20102 citations
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  17. ZINBIEL ALGEBRAS AND COMMUTATIVE ALGEBRAS WITH DIVIDED POWERS

    Ioannis Dokas

    Article20092 citations
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  18. Deformation of Dual Leibniz Algebra Morphisms

    Donald Yau

    Article20072 citations
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  19. Zinbiel algebras under q-commutators

    Askar Dzhumadil’daev

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  20. Is it possible to find for any $$\varvec{n,m\in \mathbb {N}}$$ n , m ∈ N a Jordan algebra of nilpotency type $$\varvec{(n,1,m)?}$$ ( n , 1 , m ) ?

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  21. Untitled

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  22. Untitled

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  23. ON THE STRUCTURE OF FREE DUAL LEIBNIZ ALGEBRAS

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  24. Untitled

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  25. Untitled

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